Differential calculus for beginners |
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Side 16
... cube , then , when AB is indefinitely diminished , the limit of AG is a surface . II . The Forms — a × 0 and a II . If one number be multiplied by another , the product becomes less as one of the numbers diminishes . Thus a 10 is ...
... cube , then , when AB is indefinitely diminished , the limit of AG is a surface . II . The Forms — a × 0 and a II . If one number be multiplied by another , the product becomes less as one of the numbers diminishes . Thus a 10 is ...
Side 25
... cube is a function of its edge ; the circumference and area of a circle are , each of them , functions of its radius ; the volume of a spere is a function of its radius - the edge of the cube , the radius of the circle , and the radius ...
... cube is a function of its edge ; the circumference and area of a circle are , each of them , functions of its radius ; the volume of a spere is a function of its radius - the edge of the cube , the radius of the circle , and the radius ...
Side 40
... ( Cube ) . ( 1 ) 1.00001 1.000030000300001 1.00002 1.000060001200008 1.00003 1.000090002700027 1.00004 1.000120004800064 1.00005 1.000150007500125 First Differences . Second Differences . Third Differences . * 000030000900007 ...
... ( Cube ) . ( 1 ) 1.00001 1.000030000300001 1.00002 1.000060001200008 1.00003 1.000090002700027 1.00004 1.000120004800064 1.00005 1.000150007500125 First Differences . Second Differences . Third Differences . * 000030000900007 ...
Side 42
... 44. We shall obtain similar results whatever num- ber we take as the variable : for instance , let us take 5 , and let it vary by increments of ' 0001 . Variable . Function ( Cube . ) First Difference . 42 DIFFERENTIAL CALCULUS .
... 44. We shall obtain similar results whatever num- ber we take as the variable : for instance , let us take 5 , and let it vary by increments of ' 0001 . Variable . Function ( Cube . ) First Difference . 42 DIFFERENTIAL CALCULUS .
Side 43
Alexander Knox (B.A.). Variable . Function ( Cube . ) First Difference . 5.0001 125 007500150001 * 007500450007 5.0002 125.015000600008 * 007500750019 5'0003 125 022501350027 007501050037 5'0004 125 030002400064 * 007501350061 5'0005 125 ...
Alexander Knox (B.A.). Variable . Function ( Cube . ) First Difference . 5.0001 125 007500150001 * 007500450007 5.0002 125.015000600008 * 007500750019 5'0003 125 022501350027 007501050037 5'0004 125 030002400064 * 007501350061 5'0005 125 ...
Vanlige uttrykk og setninger
A. W. VERRALL angle approximately ARITHMETIC Assistant-Master becomes BEGINNERS BOOK Cambridge CHEMISTRY circle Clifton College column Crown 8vo D.Sc dc₁ diminished Edited by Rev ELEMENTARY TREATISE ENGLISH EPISTLE Eton College Extra fcap FASNACHT Fellow of St Fellow of Trinity Find the differential function G. E. FASNACHT Globe 8vo GRAMMAR HISTORY incre increase uniformly increments of 001 independent variable Introduction and Notes J. P. MAHAFFY John's College King's College late Fellow LATIN Lecturer LL.D London Macmillan's Maps Mathematics maximum minimum Nature Series numerous Illustrations Owens College Oxford preparation quantity rate of increase rate of variation ratio receive small increments rectangles revised and enlarged School second differences second differential co-efficient Second Edition side space fallen square straight line successive values tangent third differential co-efficient tion Translated Trinity College ultimately University of Cambridge University of Glasgow velocity Vocabulary وو
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